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SECTION 19.3. Slightly Soluble Ionic Compounds a Very Soluble Ionic Salt (E.G., Nacl) Dissolves and Completely Dissociates Into Na+ (Aq) and Cl- (Aq)

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SECTION 19.3. Slightly Soluble Ionic Compounds a Very Soluble Ionic Salt (E.G., Nacl) Dissolves and Completely Dissociates Into Na+ (Aq) and Cl- (Aq) SECTION 19.3. Slightly Soluble Ionic Compounds A very soluble ionic salt (e.g., NaCl) dissolves and completely dissociates into Na+ (aq) and Cl- (aq). However, some salts are only slightly soluble, and an equilibrium exists between dissolved and undissolved compound. Consider the addition of PbSO4 (s) to water. 2+ 2- PbSO4 (s) ⇌ Pb (aq) + SO4 (aq) If the reaction hasn’t reached equilibrium, the reaction quotient Qc is [Pb2 ][SO 2] Qc = 4 [PbSO4] The concentration of a solid (= its density) is a constant combine it with Qc. 2+ 2- Qc [PbSO4] = Qsp = [Pb ][SO4 ] Qsp = “ion-product expression”. At equilibrium, Qsp =Ksp 2+ 2- Ksp =[Pb ][SO4 ] Ksp = “Solubility Product Constant” or just "Solubility Product" Ksp, like other equilibrium constants, only depends on temperature. n+ z- For any salt MpXq (s) ⇌ pM (aq) + qX (aq) n+ P z- q Ksp = [M ] [X ] 19-1 Examples: 2+ - 2+ - 2 Cu(OH)2 (s) ⇌ Cu (aq) + 2 OH (aq) Ksp =[Cu ][OH ] 2+ 2- 2+ 2- CaCO3 (s) ⇌ Ca (aq) + CO3 (aq) Ksp =[Ca ][CO3 ] 2+ 3- 2+ 3 3- 2 Ca3(PO4)2 (s) ⇌ 3Ca (aq) + 2 PO4 (aq) Ksp =[Ca ] [PO4 ] Special case of metal sulfides: The S2- (aq) anion, a weak base (but one of the strongest weak bases) is very unstable in water and undergoes (~100%) a base- dissociation reaction to give HS- (aq) and OH- (aq). 2- - - S (aq) + H2O(l) HS (aq) + OH (aq) the solubility equilibrium when MnS (s) is dissolved in water is 2+ - - MnS (s) + H2O(l)⇌ Mn (aq) + HS (aq) + OH (aq) 2+ - - Ksp =[Mn ][HS ][OH ] --------------------------------- ** Now, the greater is Ksp, the more soluble the substance is. ** -8 e.g., PbSO4 Ksp =1.6x10 insoluble -10 CoCO3 Ksp =1.0x10 more insoluble (or less soluble) -15 Fe(OH)2 Ksp =4.1x10 most insoluble (or least soluble) Table 19.2 19-2 Table 19.2 Solubility-Product Constants (Ksp) of Selected Ionic Compounds at 25°C Name, Formula Ksp -34 Aluminum hydroxide, Al(OH)3 3x10 -10 Cobalt(II) carbonate, CoCO3 1.0x10 -15 Iron(II) hydroxide, Fe(OH)2 4.1x10 -8 Lead(II) fluoride, PbF2 3.6x10 -8 Lead(II) sulfate, PbSO4 1.6x10 -29 Mercury(I) iodide, Hg2I2 4.7x10 -48 Silver sulfide, Ag2S 8x10 -6 Zinc iodate, Zn(IO3)2 3.9x10 19-3 Table 19.3 Relationship Between Ksp and Solubility at 25°C No. of Ions Formula Cation/Anion Ksp Solubility (M) -8 -4 2MgCO3 1/1 3.5x10 1.9x10 -8 -4 2PbSO4 1/1 1.6x10 1.3x10 -10 -5 2BaCrO4 1/1 2.1x10 1.4x10 -6 -2 3Ca(OH)2 1/2 6.5x10 1.2x10 -6 -3 3BaF2 1/2 1.5x10 7.2x10 -11 -4 3CaF2 1/2 3.2x10 2.0x10 -12 -5 3Ag2CrO4 2/1 2.6x10 8.7x10 ** The higher the Ksp value, the greater the solubility, as long as we compare compounds that have the same total number of ions in their formulas. ** 19-4 Calculations Involving Solubility Products Two types: Use Ksp to find concs of dissolved ions Use concs to find Ksp. Example: The solubility of Ag2CO3 is 0.032 M at 20 °C. What is its Ksp? A common type of question - note that we are told the molar solubility of Ag2CO3, but of course it will dissociate into ions. Therefore, + 2- Ag2CO3 (s) 2 Ag (aq) + CO3 (aq) [init] (solid) 0 0 [change] -0.032 M +0.064 +0.032 [equil] (solid) 0.064 M 0.032 M + 2 2 Ksp = [Ag ] [CO3] = (0.064) (0.032) -4 Ksp = 1.3 x 10 -3 Example: The solubility of Zn (oxalate) is 7.9 x 10 M at 18 °C. What is its Ksp? Zn (ox) ⇌ Zn2+ (aq) + ox2- (aq) [init] (solid) - [change] -7.9 x 10-3 M +7.9 x 10-3 +7.9 x 10-3 [equil] (solid) 7.9 x 10-3 M7.9 x 10-3 M 2+ -3 2 -5 Ksp = [Zn ][ox] = (7.9 x 10 ) Ksp = 6.2 x 10 19-5 -10 Example: What is the molar solubility of SrCO3? (Ksp = 5.4 x 10 ) 2+ 2- SrCO3 (s) ⇌ Sr (aq) + CO3 (aq) [init] (solid) 0 0 change -x +x +x [equil] (solid) x x 2 -5 Ksp = x x = x = 2.3 x 10 M -5 Solubility of SrCO3 is 2.3 x 10 M -6 Example: What is the molar solubility of Ca(OH)2? (Ksp = 6.5 x 10 ). 2+ - Ca(OH)2 (s) ⇌ Ca (aq) + 2 OH (aq) [init] (solid) 0 0 change -x +x +2x [equil] (solid) x 2x -6 2 3 Ksp = 6.5 x 10 = x(2x) = 4x (careful!) -2 Solubility of Ca(OH)2 = 1.2 x 10 M To obtain the x of a number, learn to use the x button on your calculator, or take the log, divide by x, then antilog. 19-6 The Effect of a Common Ion on Solubility Addition of a common ion decreases solubility - due to Le Chatelier’s principle. 2+ 2- PbCrO4 (s) ⇌ Pb (aq) + CrO4 (aq) 2+ 2- -13 Ksp = [Pb ][CrO4 ] = 2.3 x 10 Consider this PbCrO4 system at equilibrium. If we dissolve some Na2CrO4 (s) (very 2- soluble) in the solution, what will happen? [CrO4 ] will increase, because the 2- Na2CrO4 will dissociate to give more CrO4 . Na CrO (s) 2 Na+ (aq) + CrO 2- (aq) 2 4 100% 4 2+ 2- 2- The Ksp for PbCrO4 tells us that [Pb ][CrO4 ] is a constant if [CrO4 ]increases, 2+ [Pb ] must decrease. How can that happen? Some PbCrO4 (s) precipitates from solution, i.e., the equilibrium shifts to the left. 2+ 2- PbCrO4 (s) ⇌ Pb (aq) + CrO4 (aq) 2- add CrO4 Shift The equilibrium will shift to the left (i.e., more PbCrO4 (s) will form) until 2+ 2- -13 [Pb ]new[CrO4 ]new =Ksp =2.3x10 . ** i.e. PbCrO4 is less soluble in aqueous Na2CrO4 solution than in pure water. ** 2+ Similarly, addition of a soluble source of Pb (e.g., Pb(NO3)2) to a solution of 2+ PbCrO4 will increase [Pb ]andcausePbCrO4 (s) to precipitate from solution. Fig 19.12 19-7 Figure 19.12 The effect of a common ion on solubility. 2+ 2- PbCrO4(s) Pb (aq) + CrO4 (aq) If Na2CrO4 solution is added to a saturated solution of PbCrO4, it 2- provides the common ion CrO4 , causing the equilibrium to shift to the left. Solubility decreases and solid PbCrO4 precipitates. 19-8 To understand this, let’s make up an example that will use more convenient numbers. Imagine a solid MX with Ksp = 100. MX (s) ⇌ M+ (aq) + X- (aq) + - at equilibrium, [M ] = 10.0 M [X ] = 10.0 M Ksp = 10.0x10.0 = 100 + - + - (i.e MX(s) will dissolve until [M ]=[X ]=10.0MbecauseKsp =[M][X ]=100) Now, let’s add enough very soluble NaX to make new [X-]=20M,i.e., we double [X-]. + - now [M ][X ] = 10.0x20.0 = 200 = Qsp Ksp. Reaction no longer at equilibrium shifts to the left until it returns to equilibrium more MX (s) forms, decreasing [M+]and[X-]. + - When [M ]=10M [X] = 20M Qsp = 200 Ksp + - [M ]=9M [X]=19M Qsp =171 Ksp + - [M ]=8M [X]=18M Qsp =144 Ksp + - [M ]=7M [X]=17M Qsp = 119 Ksp + - [M ] = 6.5M [X ]=16.5M Qsp =107 Ksp + - [M ] = 6.2M [X ]=16.2M Qsp =100=Ksp reaction at equilibrium again with new [M+]=6.2M,new[X-]=16.2M Compare with old [M+]=10.0M,new[X-]=10.0M + - Qsp =[M][X ] = (6.2)(16.2) = 100 = Ksp. Remember: Le Chatelier’s principle tells us that if we perturb a reaction at equilibrium, it will shift in a direction that allows it to reach equilibrium again. 19-9 Effect of pH on Solubility Similar to the previous section, if a compound contains the anion of a + weak acid, addition of H3O (from a strong acid) increases its solubility. Why? Le Chatelier’s principle again. 2+ 2- CaCO3 (s) ⇌ Ca (aq) + CO3 (aq) + 2- Addition of H3O causes the [CO3 ] to decrease. 2- + - CO3 (aq) + H3O (aq) HCO3 (aq) + H2O 2+ 2- CaCO3 (s) ⇌ Ca (aq) + CO3 (aq) 2- if [CO3 ] decreases Shift 2- + i.e., when we decrease [CO3 ] (by adding H3O ), reaction will shift to 2- the right to make more CO3 and restore equilibrium. 19-10 Figure 19.13 Test for the presence of a carbonate. When a carbonate mineral is treated with HCl, bubbles of CO2 form - + HCO3 (aq) + H3O (aq) H2CO3 (aq) + H2O H2CO3 (aq) CO2 (g) + H2O. 19-11 Predicting the Formation of a Precipitate: Qsp =Ksp Three possibilities: (a) If Qsp =Ksp, reaction at equilibrium, no change. (b) If Qsp > Ksp, reaction not at equilibrium [ ] of ions in solution too high solid (precipitate) forms until Qsp =Ksp (c) If Qsp <Ksp, reaction not at equilibrium [ ] of ions in solution too low no solid (precipitate) forms, i.e. nothing happens 19-12 Example: Will a precipitate form if 0.100 L of 0.30 M Ca(NO3)2 is mixed with 0.200 L of 0.060 M NaF? Method: Calculate Qsp and compare with Ksp. + - First: What is the sparingly soluble salt? NaNO3,likeallNa and NO3 salts, is very soluble in water it must be CaF2. 2+ - CaF2 (s) ⇌ Ca (aq) + 2 F (aq) 2+ - 2 2+ - Ksp =[Ca ][F ] need [Ca ]and[F]. 2+ (a) We start with 0.30 M Ca(NO3)2 =0.30M[Ca ] (~100% dissociation) (b) We start with 0.060 M NaF = 0.060 M [F-] (~100% dissociation) -- but we are mixing two solutions, therefore both will be diluted.
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